2012
DOI: 10.1007/s10958-012-1086-7
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A spatial generalization of the method of conformal mappings for the solution of model boundary-value filtration problems

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Cited by 2 publications
(4 citation statements)
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“…( 9)) again. Similarly, to BOMBA et al [2007;2008;2018], we achieve the optimality of the relation between m and n by optimising the analogues of functional equations (for example, Riemann's functional equation). The rationale for the constructed algorithm for "alternating fixation of the process and environment characteristics, the conformal parameter, internal and boundary nodes of the curvilinear area" is the same as in papers by BOMBA et al [2007;2008;2018], with the use of ideas of block iterative methods described by SAMARSKIY [1977].…”
Section: Algorithm For the Numerical Solution Of The Problemmentioning
confidence: 98%
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“…( 9)) again. Similarly, to BOMBA et al [2007;2008;2018], we achieve the optimality of the relation between m and n by optimising the analogues of functional equations (for example, Riemann's functional equation). The rationale for the constructed algorithm for "alternating fixation of the process and environment characteristics, the conformal parameter, internal and boundary nodes of the curvilinear area" is the same as in papers by BOMBA et al [2007;2008;2018], with the use of ideas of block iterative methods described by SAMARSKIY [1977].…”
Section: Algorithm For the Numerical Solution Of The Problemmentioning
confidence: 98%
“…Taking into account the research results revealed in BOMBA et al [2007;2008;2018], putting a harmonic function ψ = ψ(x, y) (flow function), complex conjugate to φ = φ(x, y), and by the adoption of a number of boundary conditions, form a more general the corresponding conformal mapping problem ω = ω(z) = φ(x, y) + iψ(x, y) of the considered area G z to the corresponding complex potential area G ω ={ω:…”
Section: Statement Of the Problemmentioning
confidence: 99%
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